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The one-step-ahead forecast of the next exchange rate change is given by

Et

(

st+1−st

)

while the one-step-ahead forecast for the subsequent exchange rate change is given by Et ( st+2−st+1 ) = κcEct(st+1−st) (49) = (κc)2(st−st1). In general, we have Et ( st+n−st+n−1 ) = κcEct(st+n−1 −st+n−2) (50) = (κc)n(st−st1). (51)

For forecasting the future exchange rate st+n chartists have to forecast the exchange rate changes as we have done before and then to calculate

Ectst+n = st+Ect[st+1−st] +Ect[st+2−st+1] +...+Ect[st+n−st+n−1(52)] = st+κc(st−st1) + (κc)2(st−st−1) +...+ (κ c)n(stst −1) = st+&κc + (κc)2+...+ (κc)n'(stst −1) = st+κc&(κc)0+ (κc)1 +...+ (κc)n−1'(stst −1)

By applying the formula for the geometric series we get

Ectst+n =st+κc·

(1−κc)n

References

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[8] Lux, T. and M. Marchesi (2000), ”Volatility Clustering in Finan- cial Markets: A Micro-Simulation of Interacting Agents”, Journal of Theoretical and Applied Finance, Vol. 3, 675-702.

”The Impact of Transaction Taxes on Traders’ Behavior and Wealth: A Microsimulation” , Working Paper, available at:

http://www.essex.ac.uk/wehia05/Paper/Parallel4/Session3/ MarchesiM.pdf

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[13] Westerhoff, F.(2003), ”Heterogeneous Traders and the Tobin Tax”,

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List of other working papers:

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13. Andrea De Martino and Matteo Marsili, Statistical mechanics of socio-economic systems with heterogeneous agents, WP06-12

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